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Engineering Mechanics

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2007-11-23No history Add My version 
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This is a map about Engineering Mechanics 
 
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Engineering Mechanics
  Equilibrium
 >>Link: Equilibrium\Equilibrium
  Section Forces
  Statics
 >>Link: Statics\Statics
  Calculating
 >>Link: Calculating\Calculating
  Pressures
 >>Link: Pressures\Pressures
  Cables
  Stresses, Strains, Displacements
 >>Link: Stresses, Strains, Displacements\Stresses, Strains, Displacements
  Unsymmetrical and Inhomogeneous Cross-Sections
 >>Link: Unsymmetrical and Inhomogeneous Cross-Sections\Unsymmetrical and Inhomogeneous Cross-Sections
  Deformation Due to Bending
  Deformation of Trusses
  Bar Subject to Torsion
  Shear Forces and Shear Stresses Due to Bending
 >>Link: Shear Forces and Shear Stresses Due to Bending\Shear Forces and Shear Stresses Due to Bending
  Members Subject to Bending and Extension
 >>Link: Members Subject to Bending and Extension\Members Subject to Bending and Extension
  Cross-Sectional Properties
  Material Behaviour
  Bar Subject to Extension
 >>Link: Bar Subject to Extension\Bar Subject to Extension
 C.Hartsuijker, J.W.Welleman
 >>New Map
 Stresses, Strains, Displacements
 >>Link: Page-1\Engineering Mechanics\Stresses, Strains, Displacements
  Cross-Sectional Properties
  First moments of area
  centroid and normal centre
  Second moments of area
  Thin-walled cross-sections
  Formal approach and engineering practice
  Deformation Due to Bending
  Direct determination from the moment distribution
  Differential equation for bending
  Forget-me-nots
  Moment area theorems
  Simply supported beams and the M/EI diagram
  Bar Subject to Extension
 >>Link: Bar Subject to Extension\Bar Subject to Extension
  Unsymmetrical and Inhomogeneous Cross-Sections
 >>Link: Unsymmetrical and Inhomogeneous Cross-Sections\Unsymmetrical and Inhomogeneous Cross-Sections
  Shear Forces and Shear Stresses Due to Bending
 >>Link: Shear Forces and Shear Stresses Due to Bending\Shear Forces and Shear Stresses Due to Bending
  Members Subject to Bending and Extension
 >>Link: Members Subject to Bending and Extension\Members Subject to Bending and Extension
  Bar Subject to Torsion
  Material behaviour in shear
  Torsion of bars with circular cross-section
  Torsion of thin-walled cross-sections
  Numerical examples
  Summary of the formulas
  Deformation of Trusses
  The behaviour of a single truss member
  Williot diagram
  Williot diagram with rigid-body rotation
  Williot-Mohr diagram
  Material Behaviour
  Tensile test
  Stress-strain diagrams
  Hooke’s Law
 Engineering Mechanics
 C.Hartsuijker, J.W.Welleman
 >>New Map
 Unsymmetrical and Inhomogeneous Cross-Sections
 >>Link: Stresses, Strains, Displacements\Stresses, Strains, Displacements\Unsymmetrical and Inhomogeneous Cross-Sections
  Sketch of the problems and required assumptions
  Kinematic relationships
  Curvature and neutral axis
  Normal force and bending moments - centre of force
  Constitutive relationships for unsymmetrical and/or inhomogeneous cross-sections
  Plane of loading and plane of curvature - neutral axis
  The normal centre NC for inhomogeneous cross-sections
  Stresses due to extension and bending - a straightforward method
  Applications of the straightforward method
  Stresses in the principal coordinate method - alternative method
  Transformation formulae for the bending stiffness tensor
  Application of the alternative method based on the principal directions
  Shear flow and shear stresses in arbitrary cross-sections
  Displacements due to bending
  Maxwell's reciprocal theorem
  Core of a cross-section
  Thermal effects
 Engineering Mechanics
 C.Hartsuijker, J.W.Welleman
 >>New Map
 Members Subject to Bending and Extension
 >>Link: Stresses, Strains, Displacements\Stresses, Strains, Displacements\Members Subject to Bending and Extension
  The fibre model
  Strain diagram and neutral axis
  The three basic relationships
  Stress formula and stress diagram
  Core of the cross-section
  Section modulus
  Examples of the stress formula related to bending without extension
  General stress formula related to the principal directions
  Examples relating to the stress formula for bending with extension
  Applications related to the core of the cross-section
  Mathematical description of the problem of bending with extension
  Thermal effects
  Notes for the fibre model and summary of the formulas
 Engineering Mechanics
 C.Hartsuijker, J.W.Welleman
 >>New Map
 Shear Forces and Shear Stresses Due to Bending
 >>Link: Stresses, Strains, Displacements\Stresses, Strains, Displacements\Shear Forces and Shear Stresses Due to Bending
  Shear forces and shear stresses in longitudinal direction
  Examples relating to shear forces and shear stresses in the longitudinal direction
  Examples relating to the shear stress distribution in a cross-section
  Shear stresses on a cross-sectional plane
  Shear centre
  Other cases of shear
  Summary of the formulas and rules
 Engineering Mechanics
 C.Hartsuijker, J.W.Welleman
 >>New Map
 Bar Subject to Extension
 >>Link: Stresses, Strains, Displacements\Stresses, Strains, Displacements\Bar Subject to Extension
  The fibre model
  The three basic relationships
  Formal approach and engineering practice
  Normal centre and bar axis
  Mathematical description of the extension problem
  Examples relating to change in length and displacement
  Examples relating to the differential equation for extension
  Strain diagram and normal stress diagram
 Engineering Mechanics
 C.Hartsuijker, J.W.Welleman
 >>New Map
 Equilibrium
 >>Link: Page-1\Engineering Mechanics\Equilibrium
  Introduction
  Mechanics
  Quantities, units, dimensions
  Vectors
  Newton's Laws
  Section Forces
  Force flow in a member
  Diagrams for the normal force, shear force and bending moment
  Deformation symbols for shear forces and bending moments
  Summary sign conventions for the N, V and M diagrams
  Statics
 >>Link: Statics\Statics
  Calculating
 >>Link: Calculating\Calculating
  Pressures
 >>Link: Pressures\Pressures
  Bending Moment, Shear Force and Normal Force Diagrams
  Rules for drawing V and M diagrams more quickly
  Rules for drawing the N diagram more quickly
  Bent and compound bar type structures
  Principle of superposition
  Schematisations and reality
  Mathematical Description of the Relationship between Section Forces and Loading
  Differential equations for the equilibrium
  Mathematical elaboration of the relationship between N and qx(extention)
  Mathematical elaboration of the relationship between M, V and qz (bending)
  Cables
  Relationship between cable, line of force and structural shape
  Centre of force and line of force
  Influence Lines & Virtual work
 >>Link: \
  Structures, Loads, Trusses
 >>Link: Structures
 Loads
 Trusses\
 Engineering Mechanics
 C.Hartsuijker, J.W.Welleman
 >>New Map
 Calculating
 >>Link: Equilibrium\Equilibrium\Calculating
  Calculating Support Reactions and Interaction Forces
  Self contained structures
  Hinged beams
  Three-hinged frames
  Three-hinged frames with tie-rod
  Shored structures
  Trussed beams
  Strengthened beams
  Calculating M, V and N Diagrams
  Self-contained structures
  Compound and associated structures
  Statically indeterminate structures
 Engineering Mechanics
 C.Hartsuijker, J.W.Welleman
 >>New Map
 Statics
 >>Link: Equilibrium\Equilibrium\Statics
  Statics of a Particle
  Equilibrium of a particle
  Forces in space
  Coplanar forces
  Statics of a Rigid Body
  Coplanar forces and moments
  Equilibrium of a rigid body in a plane
  Forces and moments in space
  Equilibrium of a rigid body in space
 Engineering Mechanics
 C.Hartsuijker, J.W.Welleman
 >>New Map
 Pressures
 >>Link: Equilibrium\Equilibrium\Pressures
  Gas Pressure and Hydrostatic Pressure
  Pascal's law -- All-round pressure
  Working with gas pressures
  Working with hydrostatic pressures
  Earth Pressures
  Stresses in soil
  Vertical earth pressures
  Horizontal earth pressures
 Engineering Mechanics
 C.Hartsuijker, J.W.Welleman
 >>New Map
 
 >>Link: Equilibrium\Equilibrium\Influence Lines & Virtual work
  Influence Lines
  Influence lines using equilibrium equations
  Influence lines using virtual work
  Working with influence lines
  Virtual work
  Work and strain energy
  Virtual work equation for a particle
  Virtual work equation for a rigid body
  Virtual work equation for mechanisms
  Calculating forces using virtual work
 Engineering Mechanics
 C.Hartsuijker, J.W.Welleman
 >>New Map
 
 >>Link: Equilibrium\Equilibrium\Structures, Loads, Trusses
  Loads
  Loads in mechanics
  Working with distributed loads
  Modelling load flow
  Stress concept
  normal stress
  shear stress
  Loads in regulations
  Trusses
  Plane Trusses
  Kinematically/statically (in)determinate trusses
  Determining member forces
  Structures
  Structural elements
  Joints between structural elements
  Supports
  Planar structures
  Kinematic/static (in)determininate structures
 Engineering Mechanics
 C.Hartsuijker, J.W.Welleman